



Can logarithmic functions have removable discontinuities?
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what is a removable discontinuity Informational
- Consider a pseudodifferential operator whose symbol has a removable singularity. What are the properties of the operator?
- Consider a function defined implicitly by an equation involving both x and y. Can its graph have removable discontinuities?
- Consider a signal with a brief interruption or missing data. How does this manifest in its Fourier transform, and is there a connection to removable discontinuities?
- If a function has a factor that cancels out in the numerator and denominator, does it indicate a removable discontinuity?
- What notation might be used in a mathematical text to acknowledge a removable discontinuity?
- How is a removable discontinuity typically indicated on a graph?
- Consider the function f(x) =
- How can removable discontinuities be used to define new functions or extend existing ones?
- How do removable discontinuities affect the uniqueness and existence of solutions to differential equations?
- What visual cues on a graph indicate a removable discontinuity?
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